Fuzzy differential subordination and superordination results for the Mittag-Leffler type Pascal distribution.

In this paper, we derive several fuzzy differential subordination and fuzzy differential superordination results for analytic functions M^s,γ_ξ,β, which involve the extended Mittag-Leffler function and the Pascal distribution series. We also investigate and introduce a class MB^F,s,γ_ξ,β (ρ) of analytic and univalent functions in the open unit disc D by employing the newly defined operator M^s,γ_ξ,β. We determine a specific relationship of inclusion for this class. Further, we establish prerequisites for a function role in serving as both the fuzzy dominant and fuzzy subordinant of the fuzzy differential subordination and superordination, respectively. Some novel results that are sandwich-type can be found here. [ABSTRACT FROM AUTHOR]